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Population
The entire group being studied.
Sample
A subset used to represent a population.
Parameter
Describes a population.
Statistic
Describes a sample.
Descriptive Statistics
Summarizes data.
Inferential Statistics
Makes predictions about a population.
Construct
An abstract concept.
Operational Definition
Explains how a construct is measured.
Discrete Variables
Countable variables.
Continuous Variables
Measurable variables.
Scales of Measurement
Nominal, ordinal, interval, ratio.
Correlational Methods
Measures relationships.
Experimental Methods
Manipulates variables to find cause.
Characteristics of a Distribution
Shape, central tendency, and variability.
Symmetrical Distribution
Balanced distribution.
Skewed Distribution
Distribution with a tail on one side (positive or negative).
Measures of Central Tendency
Mean, median, mode.
Median
Used instead of mean when the data is skewed.
Standard Deviation Formula
Provided on your exam—know how to apply it to population vs. sample.
Effect of Adding/Multiplying on SD
Adding/subtracting doesn't change SD; multiplying/dividing scales it.
Probability Formula
P(A)=favorable outcomes/total outcomes.
Random Sampling
Determines who's in the study.
Random Assignment
Determines who gets which condition.
Z-Score
A standardized score showing how far a value is from the mean.
Z-Score Formula
z=x−μ/σ.
Unit Normal Table
Shows the proportion of scores below a given z-score.
Finding Probability Using Z-Score
Convert to z, then use the table to find the area under the curve.
Distribution of Sample Means
The distribution of means from all possible samples of a given size.
Central Limit Theorem
As sample size increases, the distribution of sample means becomes normal.
Expected Value of M
It equals the population mean μ.
Standard Error Formula
σM=σ/√n.
Law of Large Numbers
Larger samples produce means closer to the population mean.
Finding Probability of a Sample Mean
Use z=M−μ/σM, then check the unit normal table.